An analytical technique is developed for designing multidimensional (M-D) separable-denominator recursive digital,filters that meet, simultaneously, magnitude andphase spec$cations. A cubic symmetry that exists in the M-D .frequency response is incorporated into the M-D,filter structure. The denomin
Design of 2-D IIR digital filters with symmetry and constant group delays
โ Scribed by Takao Hinamoto; Mitsuji Muneyasu; Hideki Toda
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 531 KB
- Volume
- 329
- Category
- Article
- ISSN
- 0016-0032
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โฆ Synopsis
A computationall_v eficient technique is developed for the design of twodimensional (2-D) recursive digital jilters that meet simultaneously magnitude and phase specifications. A quadrantal symmetry which exists in the 2-D frequency response is incorporated into the 2-D jilter design. The denominator and the numerator of a 2-D transfer function are designed individually : the former is used to approximate the constant group delays and then the latter is used to approximate the overall magnitude response. The jilter design is analytically ,feasible by solving linear equations only. These serve to reduce the amount ?f calculations drastically. The stability qf the resulting jilters is alcvays guaranteed. Finally two examples are given to illustrate the utility of the proposed technique.
๐ SIMILAR VOLUMES
## In this work a modtjication of a scheme developed previously is presented. The technique uses the McClellan transformation applied to a 1-D zero-phase recursive jlter to obtain a 2-D zero-phase recursive jlter which is unstable. The stabilization process is done through the decomposition of the 2
## Abstract In the design of IIR digital filters, the method that utilizes the classic analog filter design theory to design analog filters and then obtain the corresponding digital filters by __s__โ__z__ transformation is wellโknown. However, IIR digital filters obtained via the bilinear __s__โ__z